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Evaluating integrals with sigma notation - Mathematics Stack …
Evaluating integrals with sigma notation Ask Question Asked 13 years, 1 month ago Modified 8 years, 1 month ago
Is there a way to get trig functions without a calculator?
In school, we just started learning about trigonometry, and I was wondering: is there a way to find the sine, cosine, tangent, cosecant, secant, and cotangent of a single angle without using a …
Polar Coordinates as a Definitive Technique for Evaluating Limits
Mar 24, 2017 · A lot of questions say "use polar coordinates" to calculate limits when they approach 0 0. But is using polar coordinates the best way to evaluate limits, moreover, prove …
Evaluating $\\lim\\limits_{n\\to\\infty} e^{-n} \\sum\\limits_{k=0}^{n ...
I'm supposed to calculate: $$\\lim_{n\\to\\infty} e^{-n} \\sum_{k=0}^{n} \\frac{n^k}{k!}$$ By using WolframAlpha, I might guess that the limit is $\\frac{1}{2 ...
Evaluating $ \\lim\\limits_{n\\to\\infty} \\sum_{k=1}^{n^2} \\frac{n}{n ...
How would you evaluate the following series? $$\\lim_{n\\to\\infty} \\sum_{k=1}^{n^2} \\frac{n}{n^2+k^2} $$ Thanks.
integration - Evaluating $\int_C\frac {z+1} {z^2-2z}dz$, where $C
Apr 24, 2017 · Evaluate the contour integral ∫C z+1 z2−2zdz using Cauchy's residue theorem, where C is the circle |z| = 3. I see that the function has 2 singularities, at 0 and 2, so I need to …
Finding the limit when denominator = 0 - Mathematics Stack …
As x gets close to 3, the numerator is getting close to −1 and the denominator is getting close to 0. Something nonzero (rather, not tiny-approaching-zero) divided by something tiny-approaching …
Show that $\\det(A) = 0$ without directly evaluating the determinant
Oct 20, 2017 · Show that det(A) = 0 det (A) = 0 without directly evaluating the determinant Ask Question Asked 7 years, 7 months ago Modified 7 years, 7 months ago
Solving limit without L'Hôpital - Mathematics Stack Exchange
@Cruncher: To evaluate such a limit by L'Hôpital, you need to know that d dx x−−√ = 1/(2 x−−√), and to prove that formula correct (from the definition of derivative), you need to be able to …
How to prove that limit of arctan(x) as x tends to infinity, is $\\pi/2$?
While working on some probability question, I had to evaluate limx→∞ arctan(x) lim x → ∞ arctan (x). I knew the answer intuitively as π/2 π / 2, yet I cannot figure out how to prove it by …